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What is Geometric Progressions in Rational Functions about?
The paper investigates the existence of rational numbers a and Q such that the geometric progression G(a, Q) is contained within the set of finite values of a given rational function f. It presents several classes of rational functions for which this condition holds true, particularly focusing on cases involving homogeneous forms and elliptic curves. The study also includes computational experiments that lead to various conjectures and questions for further research.
- Author
- Tadesse Belete
- Language
- EN